Results 41 to 50 of about 10,247 (97)

Tables of the | Gamma-Function [PDF]

, 1909
J. H. Duffell
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A methodical contribution to the theory of Gamma function. [I.] [PDF]

, 1903
Vilém Jung
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Exact Expressions for Kullback–Leibler Divergence for Univariate Distributions

Entropy
The Kullback–Leibler divergence (KL divergence) is a statistical measure that quantifies the difference between two probability distributions. Specifically, it assesses the amount of information that is lost when one distribution is used to approximate ...
Victor Nawa, Saralees Nadarajah
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Further Extension of the Generalized Hurwitz-Lerch Zeta Function of Two Variables

Mathematics, 2019
The main aim of this paper is to provide a new generalization of Hurwitz-Lerch Zeta function of two variables. We also investigate several interesting properties such as integral representations, summation formula, and a connection with the generalized ...
Kottakkaran Sooppy Nisar
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On the zeros of the function $\beta(z)$ associated with the gamma function [PDF]

, 1926
T. H. Gronwall
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Alternative ways to initiate students’ intuition, and hence internalization, of why zero factorial is equal to one

Journal on Mathematics Education
Zero factorial, defined to be one, is often counterintuitive to students but nonetheless an interesting concept to convey in a classroom environment.
Munir Mahmood, Lori Murray, Ricardas Zitikis, Ibtihal Mahmood   +3 more
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A result regarding monotonicity of the Gamma function

Acta Universitatis Sapientiae: Mathematica, 2017
In this paper we analyze the monotony of the function ln Γ(x)ln (x2+τ)-ln (x+τ)${{{\rm{ln}}\,\Gamma ({\rm{x}})} \over {{\rm{ln}}\,({\rm{x}}^2 + \tau) - {\rm{ln}}\,({\rm{x}} + \tau)}}$ , for τ > 0.
Kupán Pál A., Márton Gyöngyvér, Szász Róbert   +2 more
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A System of Inequalities for the Incomplete Gamma Function and the Normal Integral [PDF]

, 1965
Shanti S. Gupta, Mrudulla N. Waknis
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Sharp Estimates of Pochhammer’s Products

Mathematics
Sharp, asymptotic estimates of classical and generalized rising/falling Pochhammer’s products having positive arguments are presented on the basis of Stirling’s approximation formula for the Γ function.
Vito Lampret
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Algorithm 221: Gamma functions [PDF]

, 1964
Walter Gautschi
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